Semilocal vortex interactions are studied by truncating the full field
theory down to geodesic motion on the finite-dimensional moduli space
of static solutions. Two types of interaction are considered, corresp
onding to two different submanifolds of the 2-vortex moduli space. The
metric governing vortex evolution in each case is extracted explicitl
y from the numerical solution to families of elliptic boundary value p
roblems. The resulting dynamics are compared with those of both conven
tional abelian Higgs vortices and lumps in the CP1 sigma-model.